Question

question translate the figure 7 units right and 2 units down. plot all of the points of the translated figure. you may click a plotted point to delete it.

Explanation:

Step1: Recall translation rule

For a point $(x,y)$ translated 7 units right and 2 units down, the new - point is $(x + 7,y-2)$.

Step2: Assume point coordinates

Let the vertices of the original figure be $(x_1,y_1),(x_2,y_2),(x_3,y_3),(x_4,y_4)$.

Step3: Calculate new coordinates

The new vertices will be $(x_1 + 7,y_1-2),(x_2 + 7,y_2-2),(x_3 + 7,y_3-2),(x_4 + 7,y_4-2)$.

Step4: Plot new points

Plot these new - calculated points on the coordinate plane and connect them to form the translated figure.

Since we don't have the actual coordinates of the points in the figure given, the general method to solve this problem is as above. To actually plot, if we had the original point coordinates (for example, if a point was $(3,5)$ in the original figure, the new point after translation would be $(3 + 7,5-2)=(10,3)$). Then we would do this for all points of the figure and connect them to get the translated figure.

Answer:

Step1: Recall translation rule

For a point $(x,y)$ translated 7 units right and 2 units down, the new - point is $(x + 7,y-2)$.

Step2: Assume point coordinates

Let the vertices of the original figure be $(x_1,y_1),(x_2,y_2),(x_3,y_3),(x_4,y_4)$.

Step3: Calculate new coordinates

The new vertices will be $(x_1 + 7,y_1-2),(x_2 + 7,y_2-2),(x_3 + 7,y_3-2),(x_4 + 7,y_4-2)$.

Step4: Plot new points

Plot these new - calculated points on the coordinate plane and connect them to form the translated figure.

Since we don't have the actual coordinates of the points in the figure given, the general method to solve this problem is as above. To actually plot, if we had the original point coordinates (for example, if a point was $(3,5)$ in the original figure, the new point after translation would be $(3 + 7,5-2)=(10,3)$). Then we would do this for all points of the figure and connect them to get the translated figure.